Pages that link to "Item:Q1206948"
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The following pages link to On quadrature domains and the Schwarz potential (Q1206948):
Displaying 23 items.
- Some properties of two-phase quadrature domains (Q534479) (← links)
- Global solutions to bubble growth in porous media (Q549745) (← links)
- Boundary regularity for a parabolic obstacle type problem (Q605500) (← links)
- Scaling limits for internal aggregation models with multiple sources (Q628351) (← links)
- Dirichlet and VMOA domains via Schwarzian derivative (Q837587) (← links)
- Quadrature domains with infinite volume (Q841678) (← links)
- On null quadrature domains (Q934525) (← links)
- On quadrature domains and an inverse problem in potential theory (Q1174676) (← links)
- Newtonian potential theory for unbounded sources and applications to free boundary problems (Q1357381) (← links)
- Regularity of a free boundary problem (Q1589356) (← links)
- Quadrature surfaces as free boundaries (Q1842630) (← links)
- A distortion theorem for quadratic domains for harmonic functions (Q1922988) (← links)
- Dense subsets of \({\mathcal L}^1\)-solutions to linear elliptic partial differential equations (Q1971917) (← links)
- Notes on the boundaries of quadrature domains (Q1999846) (← links)
- Characterizing compact coincidence sets in the thin obstacle problem and the obstacle problem for the fractional Laplacian (Q2048341) (← links)
- Global solutions of the obstacle problem in half-spaces, and their impact on local stability (Q2583043) (← links)
- Topology of quadrature domains (Q2792313) (← links)
- The Schwarz Potential of Even Dimensional Tori and Quadrature for Harmonic Functions (Q3152057) (← links)
- Quadrature Domains and Their Two-Phase Counterparts (Q5261203) (← links)
- A note on arclength null quadrature domains (Q6133248) (← links)
- Quadrature for quadrics (Q6146098) (← links)
- Compact contact sets of sub-quadratic solutions to the thin obstacle problem (Q6492258) (← links)
- Solutions to the nonlinear obstacle problem with compact contact sets (Q6592084) (← links)
